4 problems

Let $(F_a,F_b)$ be a Nash equilibrium arrival profile of the two-type queueing game, with $c3(F_a)$ and $c3(F_b)$ denoting the arrival times used by types $a$ and $b$, respectively…

Let $\rho_{i,j}$ denote the maximal robustness of the three-dimensional equilibrium class indexed by $(i,j)$. Equilibrium-class monotonicity conjecture. If $i\geq k$ and $j\geq l$,…

For the three-dimensional equilibrium classes indexed by pairs $(2,n)$ and $(n,2)$, let $\rho_{2,n}$ and $\rho_{n,2}$ denote their maximal full robustness, and let $\rho_n$ denote…

For $n>2$, let $\rho_n$ denote the maximal robustness among planar convex solids in the equilibrium class with $n$ points, and let $\rho($regular n-gon$)$ denote the robustnes…